A business owner is monitoring the production cost of making laptop computers. It costs $5,000 to start the business. The production cost for 10 computers totals $6,000, and the production cost for 20 computers totals $5,000. Which type of function would best model the data, and why? O Quadratic, because the production cost decreases to a minimum of $5,000 and then increases O Quadratic, because the production cost increases to a maximum of $5,000 and then decreases O Quadratic, because the production cost decreases to a minimum of $6,000 and then increases O Quadratic, because the production cost increases to a maximum of $6,000 and then decreases

Intermediate Algebra
19th Edition
ISBN:9780998625720
Author:Lynn Marecek
Publisher:Lynn Marecek
Chapter4: Systems Of Linear Equations
Section4.3: Solve Mixture Applications With Systems Of Equations
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A business owner is monitoring the production cost of making laptop computers. It costs $5,000 to start the business. The production cost for 10 computers totals $6,000, and
the production cost for 20 computers totals $5,000. Which type of function would best model the data, and why?
Quadratic, because the production cost decreases to a minimum of $5,000 and then increases
Quadratic, because the production cost increases to a maximum of $5,000 and then decreases
Quadratic, because the production cost decreases to a minimum of $6,000 and then increases
Quadratic, because the production cost increases to a maximum of $6,000 and then decreases
Transcribed Image Text:A business owner is monitoring the production cost of making laptop computers. It costs $5,000 to start the business. The production cost for 10 computers totals $6,000, and the production cost for 20 computers totals $5,000. Which type of function would best model the data, and why? Quadratic, because the production cost decreases to a minimum of $5,000 and then increases Quadratic, because the production cost increases to a maximum of $5,000 and then decreases Quadratic, because the production cost decreases to a minimum of $6,000 and then increases Quadratic, because the production cost increases to a maximum of $6,000 and then decreases
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